Non-pneumatic tire

• US 7,418,988 B2
• Filed: 10/27/2005
• Issued: 09/02/2008
• Est. Priority Date: 12/10/1999
• Status: Expired due to Term

• Current Assignee: Compagnie générale des établissements Michelin
• Original Assignee: Michelin Recherche et Technique SA (Compagnie Generale DES Etablissements Michelin SCA)
• Inventors: Rhyne, Timothy B., Demino, Kenneth W., Thompson, Ronald Hobart, Cron, Steven M., Pompier, Jean-Pierre
• Primary Examiner(s): Stormer; Russell D
• Application Number:
  US11/260,640
• Publication Number:
  US 20060113016A1
• Time in Patent Office: 1,041 Days
• Field of Search: 152/5, 152/7, 152/12, 152/69, 152/80, 152/246, 152/253, 152/256, 152/258, 152/259, 152/267, 152/270, 152/273, 152275-277, 152/280
• US Class Current: 152/5
• CPC Class Codes: B60C 11/0306 Patterns comprising block rows or discontinuous ribs
• CPC Class Codes: B60C 11/04 in which the raised area of the pattern consists only of continuous circumferential ribs, e.g. zig-zag B60C11/12, B60C11/13 take precedence
• CPC Class Codes: B60C 7/18 disposed radially relative to wheel axis
• CPC Class Codes: B60C 7/20 disposed circumferentially relative to wheel axis
• CPC Class Codes: B60C 7/22 having inlays other than for increasing resiliency, e.g. for armouring
• CPC Class Codes: B60C 9/18 Structure or arrangement of belts or breakers, crown-reinforcing or cushioning layers

Abstract

A structurally supported tire includes an outer annular band, and a plurality of web spokes extending transversely across and radially inward from the annular band and anchored in a wheel or hub. The annular band may further comprise a shear layer, at least a first membrane adhered to the radially inward extent of the shear layer, and at least a second membrane adhered to the radially outward extent of the shear layer. A preferred web spoke has a cutaway section transverse to the annular band. The cutaway section has a profile formed by straight line segments joined by a blending radius. The profile of the cutaway comprises a height and a maximum depth greater than five percent of the height and less than thirty percent of the maximum width. The profile has an angle alpha formed by a line tangent to the profile relative to the horizontal at least equal to ten degrees at the radially outermost and radially innermost extent of said profile. The minimum radius of curvature of the profile is at least equal to twenty percent of the height of the cutaway section.

Claims

1. A structurally supported tire comprising an outer annular band, wherein the annular band further comprises a shear layer, at least a first membrane adhered to a radially inward extent of the shear layer and at least a second membrane adhered to a radially outward extent of the shear layer, wherein each of the membranes has a longitudinal tensile modulus greater than a shear modulus of the shear layer, a plurality of web spokes extending transversely across and radially inward from the outer annular band, said spokes having a maximum width and a radial height, means for interconnecting the plurality of web spokes with a wheel and;

a plurality of said web spokes has a cutaway section transverse to said band and said cutaway section comprising a profile having;

a height, a maximum depth greater than five percent of said radial height and less than thirty percent of said maximum width and;

said profile having a tangent angle at the radially outermost and radially innermost extent of said profile formed by a tangent to said profile and the horizontal wherein said angle alpha is at least equal to ten degrees and;

a minimum radius of curvature of said profile at least equal to twenty percent of said radial height.

2. The tire according to claim 1, wherein said cutaway section is offset radially from the outer annular band and from said means for interconnecting the plurality of web spokes with a wheel, and said radial offset is less than ten percent of said height.

3. The tire according to claim 2, wherein the maximum depth is less than (1.88·

N−

5.67·

Q); and

wherein N equals said height and h equals said radial offset.

4. The tire according to claim 1, wherein said tangent angle is greater than ten degrees and less than or equal to tan⁻

1 {[HC²−

4·

D²]/[4·

D·

HC]} and;

wherein HC equals a radial height of said cutaway section and D equals said depth.

5. The tire according to claim 1, wherein said radius is greater than twenty percent of said radial height and less than or equal to

{[2·

D sin(alpha)−

HC·

cos(alpha)]/[2sin(alpha)−

1]}; and

wherein HC equals a radial height of said cutaway section, D equals said depth and alpha equals said tangent angle.

6. The tire according to claim 1, further comprising a tread portion disposed on a radially outer extent of the annular band.

7. The tire according to claim 1, wherein said means for interconnecting the plurality of web spokes with a wheel comprises a mounting band mutually interconnecting the radially inner ends of the web spokes.

8. The tire according to claim 1, wherein the plurality of web spokes further comprises a radially outer band mutually interconnecting radially outer ends of the web spokes.

9. The tire according to claim 1, wherein each web spoke is oriented parallel to the axial direction.

10. The tire according to claim 1, wherein a ratio of the longitudinal tensile modulus of one of the membranes to the shear modulus of the shear layer is at least 100:

1.

11. The tire according to claim 1, wherein a product of the shear modulus of elasticity of the shear layer times a radial thickness of the shear layer is approximately equal to a product of a tire ground contact pressure times a radial position of the outermost extent of the second membrane.

12. The tire according to claim 1, wherein each of the at least first and second membranes comprise layers of essentially inextensible cord reinforcements embedded in an elastomeric coating layer having a shear modulus of elasticity at least equal to the shear modulus of elasticity of the shear layer.

13. The tire according to claim 1, wherein said cutaway section is defined by a parabola having a tangent angle alpha at least equal to ten degrees at the radially outermost and radially innermost extent of said profile and said parabola passing through an axial location corresponding to said maximum depth.

14. A method for determining the transverse profile of a web spoke comprising the steps of;

(a) specifying a width and a height of said web spoke, a radial offset, and a transverse depth of said profile, wherein said depth is greater than five percent of said radial height and less than thirty percent of said width;

(b) determining a computed value of a tangent angle as defined by a tangent to said profile and the horizontal;

(c) comparing said computed value of the tangent angle to a predetermined minimum value and setting the tangent angle equal to the greater of said computed value or said minimum value;

(d) determining a computed value of a minimum radius of curvature of said transverse profile;

(e) comparing said computed value of said radius to a predetermined minimum value; and

(f) setting said radius to the greater of said computed value if said computed value is greater than said minimum value.

15. The method according to claim 14, wherein said computed value of said tangent angle alpha is equal to tan⁻

1 {[HC²−

4·

D²]/[4·

D·

HC]} and;

wherein HC equals a radial height of said cutaway section and D equals said depth.

16. The method according to claim 14, wherein said minimum radius is equal to the twenty percent of the radial height N of said web spoke.

17. The method according to claim 14, wherein said radius is greater than twenty percent of said radial height and less than or equal to

{[2·

D sin(alpha)−

HC·

cos(alpha)]/[2sin(alpha)−

1]}; and

wherein HC equals a radial height of said cutaway section, D equals said depth and alpha equals said tangent angle.

18. The method according to claim 14, wherein said minimum value of said tangent angle is ten degrees.

19. The method according to claim 14, further comprising the step of reducing the value of alpha and repeating steps (c) through (f) if said radius is less than said minimum value.